Planar maps, circle patterns, conformal point processes and 2D gravity
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A model of random planar triangulations (planar maps) is presented. It
exemplifies the relations between discrete geometries in the plane
(circle patterns and random Delaunay triangulations), conformally
invariant point processes and two dimensional quantum gravity
(Liouville and topological QFT ).
This talk is part of the Probability series.
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